Generate a Spin-Space Symmetry Report
Upload a magnetic CIF, analysed in your browser, to find the parent space group \(G\), the defining representation \(\Gamma\) of the spin space group, its exterior powers and wavevector content, and which responses are allowed in the non-relativistic limit, following the formalism of Spin Space Symmetry Without Spin Space Groups. See how to use it.
Examples
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{B_{2g}}\)
MnF2collinear · d-wave altermagnet
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{B_{1g}}\)
MnTecollinear · g-wave altermagnet
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{E_{2g}}\)
Mn3Gecoplanar · compensated
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{T_{2g}}\)
FeF3non-coplanar · compensated
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{M_{1}}\)
CoTa3S6non-coplanar · compensated
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{A_{2u}}\)
Cr2O3collinear · antiferromagnet
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{T_{1}^{+}}\)
MnOcollinear · antiferromagnet
\(\boldsymbol{\Gamma}\) = \(\boldsymbol{\Sigma_{1}}\)
Gd3(Ru0.95Rh0.05)4Al12coplanar · p-wave odd-parity magnet